Tian, Guoqiang (1991): Implementing Lindahl Allocations by a Withholding Mechanism. Published in: Journal of Mathematical Economics , Vol. 22, No. 2 (1993): pp. 169-179.
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This paper investigates the problem of designing mechanisms whose Nash allocations coincide with Lindahl allocations for public goods economies when initial endowments are private information and unreported endowments are consumed (withheld) but are not destroyed. It will be noted that the mechanism presented here is individually feasible, balanced, and continuous. Besides, we allow preferences of agents to be nontotal-nontransitive and discontinuous.
|Item Type:||MPRA Paper|
|Original Title:||Implementing Lindahl Allocations by a Withholding Mechanism|
|Keywords:||Lindahl allocations, withholding mechanism|
|Subjects:||D - Microeconomics > D6 - Welfare Economics|
|Depositing User:||Guoqiang Tian|
|Date Deposited:||12 Sep 2012 13:01|
|Last Modified:||07 Mar 2017 12:55|
Abreu, R. and A. Sen, 1990, Subgame perfect implementation: A necessary and almost sufficient condition, Journal of Economic Theory 50, 285-299.
Debreu, G., 1959, Theory of value (Wiley, New York). Groves, T. and J. Ledyard, 1977, Optimal allocation of public goods: A solution to the ‘free rider’ problem, Econometrica 45, 783-811.
Hong, L., 1990, Nash implementation in production economies: The case of withholding, Mimeo. (University of Minnesota, Minneapolis, MN).
Hurwicz, L., 1972, On informationally decentralized systems, in: R. Radner and C.B. McGuire, eds., Decision and organization - in honor of J. Marschak (North-Holland, Amsterdam) 297-336.
Hurwicz, L., 1979, Outcome function yielding Walrasian and Lindahl allocations at Nash equilibrium point, Review of Economic Studies 46, 217-225.
Hurwicz, L., E. Maskin and A. Postlewaite, 1984, Feasible implementation of social choice correspondences by Nash equilibria, Mimeo. (University of Minnesota, Minneapolis, MN).
Kim and Richter, 1986, Nontransitive-nontotal consumer theory, Journal of Economic Theory 38, 324363.
Kwan, K.Y. and S. Nakamura, 1987, On Nash implementation of the Walrasian or Lindahl correspondence in the two-agent economy, Discussion paper no. 243 (University of Minnesota, Minneapolis, MN).
Li, Q., S. Nakamura and G. Tian, 1990, Nash-implementation of the Lindahl correspondence with decreasing returns to scale technology, Discussion paper, no. 17 (Texas A&M University, College Station, TX).
Mas-Colell, A., 1980, Efficiency and decentralization in the pure theory of public goods, Quarterly Journal of Economics 94, 625-641.
Mas-Colell, A., 1985, Theory of general economic equilibrium - a differentiable approach (Cambridge University Press, Cambridge).
Maskin, E., 1977, Nash equilibrium and welfare optimality, Working paper, Oct. (M.I.T., Cambridge, MA).
Moore, J. and R. Repullo, 1988, Subgame game perfect implementation, Econometrica 56, 1191-1220.
Palfrey, T. and S. Srivastava, 1991, Nash implementation using undominated strategy, Econome- trica 59, 479-502.
Tian, G., 1988, On the constrained Walrasian and Lindahl correspondences, Economics Letters 26, 299-303.
Tian, G., 1989, Implementation of the Lindahl correspondence by a single-valued, feasible, and continuous mechanism, Review of Economic Studies 56, 613-621.
Tian, G., 1990, Completely feasible and continuous Nash-implementation of the Lindahl correspondence with a message space of minimal dimension, Journal of Economic Theory 51, 443452.
Tian, G., 1991, Implementation of Lindahl allocations with nontotal-nontransitive preferences, Journal of Public Economics 46, 2477259.
Tian, G., 1992, Generalizations of the FKKM theorem and KY-Fan minimax inequality, with applications to maximal elements, price equilibrium, and complementarity, Journal of Mathematical Analysis and Applications 170.
Tian, G. and Q. Li, 1991, Completely feasible and continuous implementation of the Lindahl correspondence with any number of goods, Mathematical Social Sciences 21, 67-79.
Walker, M., A simple incentive compatible scheme for attaining Lindahl allocations, Econome- trica 49, 65-71.